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N88-27162
AEROELASTIC CHARACTERISTICS OF TIIE AH-64
BEARINGLESS TAIL ROTOR
D. Banerjee
Chief, Aeromechanics R&D
Hughes Helicopters, Inc.
Culver City, CA 90230
Abstract
A Composite Flexbeam Tail Rotor (CFTR)
with a s}ructurally and aeroelastically unique hub
desit_n has been developed at Hughes Helicopters,
Inc. (HHI) for the AH-64, Advanced Attack Heli-
copter. The full scale rotor has been success-
fully tested in the wind tunnel over the full steady
sideslip envelope of the AH-64. The test program
has defined the performance, loads, and dynamic
characteristics of the CFTR for rotor speeds up
to I. 0 N R and airspeeds up to 197 knots. Unique-
ness of the design is reflected in its patented hub
design. The elastomeric shear attachment of the
flexbeam to the hub results in a soft-inplane
S-mode and a stiff-inplane C-mode configuration.
The properties of the elastomer have been
chosen for proper frequency placement and stable
damping of the inplane S-mode. Both frequencies
are well separated from the l-flap frequency.
The stress-critical pitch case/blade interface has
been carefully designed to minimize loads. The
flexbeam spanwise thickness and Width distribution
have been tailored for near-uniform corner
stresses. The I/rev chordwise load is main-
tained within the flexbeam and is not transferred
to the hub. The Z/rev chordwise loads are trans-
ferred to the hub after significant attenuation due
to hub shear pad damping and separation of the
reactionless l-chord frequency from Z/rev. The
carry-through design of the flexbeam across the
rotor hub allows the flexbeam to deform within
the hub to reduce the hub loads to a minimum.
Kinematic pitch-lag coupling is introduced to
improve the first cyclic inplane C-mode damping
at high collective pitch.
Presented at the Integrated Technology Rotor
(ITR) Methodology Workshop, NASA Ames
Research Center, Moffett Field, CA,
June 20-Zl, 1983.
1.0 Introduction
Hughes Helicopters, Inc. (tIHI) has designed,
fabricated and successfully wind tunnel tested a
Composite Flexbeam Tail Rotor (CFTR for the
AH-64 Advanced Attack Helicopter.
Over the past several years, a varlety of
bearingless tail rotors have been developed. The
CFTR is a bearingless rotor whose design
features have benefited from recent advances in
composites technology and lessons learned from
research into the basic characteristics of bear-
ingless rotors that have to be addressed to
achieve a successful design. Reference I
describes the experimental development of a
bearingless rotor and shows that a rotor system
whose coupling effects are not _vell understood
can run into fundamental dynamic instability
problems Instabilities encountered in the design
were:
I) Inplane C-mode instability.
2) Inplane S-mode instability.
3) Stall flutter in the third flexible mode
(torsion).
4) Stall flutter in the fourth flexible mode
(second flap).
This reference also provides valuable infor-
mation on the effect of key parameters such as
blade sweep, tip weight, kinematic pitch-flap
coupling, flexbeam width, etc. , on the dynamic
and aeroelastic behavior of the rotor. The choice
of flexbeam geometry was found to be crucial to
the level of flexbeam loads, and hence, the per-
missible amount of the kinematic pitch-flap
coupling, which influences the flexbeam fatigue
loads. In Reference 2, a hingeless rotor had
carefully designed flexbeam and was inherently
stable. A closer look at this concept raised
several questions regarding the "optimality" of
the load path in the rotor. In Reference 3, the
RT0 IGFNAL PAGE IS
OF POOR QUALIT_
279
rotorsystemcnco,mtcr,'d;tr, i_slahility involvin_
the first flap/ch,H'd _,,M,' al ,,_ud,,ralc (,dh'_tiw:
pitch. The rotor d,.scrih,.,I i,, R,.I,.r,..,," 4
encountered flap-la_ fr,'qu,'m y ,,>.l,.nc,_u_c aud
resultant instability whicl_ wan ,.li_,_iual,,d by
ct_anging the pitti_-tlap _ _mplir_lZ (6?) Ir,n,_ ;J _on-
vcntional value ol -$5 t_ -4q d_._r,.'s (flap up
induces pitch down), to t _5 dc_r_.,'s, thus reducing
the first flap frt_qm'ncy t_) bclov, I /rcv. IIuwcw'r
care had to be excrcised in th_ use of such pitch/
flap coupling sin(t it can lt'ad to static diw'r_(:,:
in flap/pitch. Tlu' rotor loads and perforH_anc,,
characteristics resulting from the varyin_ 6_
were not addrc_sscd.
These rotors can be generally categorized as
stiff-inplane or s0lt-inplane rotors. Typical
problen_s associated with stiff-inplane rotors
have })coin:
1) Inadequate structural stiffness in the
flexbeam to ensure adequate separation of
1-chord and 1-flap frequencies. This generally
results in coupled flap-la_ instability (Refer-
enc,_ _ 1 ).
2) Since the hub and drive system torsional
stiffness lower the frequency of the 1-chord
reactionless and collective modes, they have to
be taken into account in sizing the flexbeam
chordwise stiffness characteristics to avoid
coalescence of the 1-chord and 1-flap modes.
3) In ensuring good separation of the 1-chord
and l-flap modes, the 1-chord frequency is gener-
ally laced high (between 1. 5/rev and 1.7/rev).
Dynamic amplification of 1 /rev and 2/rev Coriolis
bending moments result in high 1 /rev and Z/rev
chordaise fatigue loads in the flexbeam.
4) In order to accommodate the high loads
of a stiff inplane rotor, a relatively stiffer flex-
beam is required. This also increases the
torsional stiffness of the flexbeam resulting in
Sigher lorsional loads on the control system.
Soft-inl)lane rotors have potential problems of:
l) Dynamic coupling of the rotor anti sup-
port structure resulting in "ground resonance"
type problems.
2) Structural loads in the flexbeam of a
bearingless rotor could determine a lower bound
on the flexbeam stiffness, and hence, the l-chord
frequency of the rotor blade.
With the above concerns in mind, the
Con_t)osite KlexhL.am Tail Rotor (CF-TR) has been
dew'loped at ttughes Ilelicol)ters, Inc. It has a
structurally tailored flexbeam chordwise stiffness
distribution to locate the cyclic 1-chord frequency
above l/rev, and the flexbeam is mounted to the
hub between elastomcric "soft" supports whose
stiffness and damping are tailored to locate the
collective and reactionless 1-chord frequencies
below 1/rev. A description of the rotor design
and dynamic characteristics are. presented in
Sections g and 3, respectiwdy.
g.0 CFTR - Description
An exploded view of the CFTR is shown in
F'ig. 1. This shows that tiae axes of the blade-
pair assembly arc perpendicular to each other,
and arc separated axially so one flexbeam may
cross over the other. Tile CKTR has upper and
lov, c_r hub plates whicln sandwich the blade-pair
assembly. The hub assembly is bolted to the tail
rotor drive shaft. The flexbeam extends from the
tip of one blade, across the hub, to the tip of the
opposite blade. Bending and twistin_ motion of
the flexbeam, betv_ecn the edge of the hub and the
inboard end of the blade, provides the fundamental
flap, lag, and torsional motions of the rotor
blades. The flexbeams are attached to the hub
plates through elastomeric shear (inplane) pads.
The laminated elastomeric pitcln shear support
aligns the pitch case with respect to the fiexbeam.
The pitch horn is bolted to the trailing edge of the
pitch case. The Sl)anwise location of the pitch
link attachment is adjusted for an effective pitch-
flap coupling (83 ) of -35 de}trees (pitch down with
flap up). The pitch link is inclined to provide
negative pitch-lag coupling (64 positive: pitch up
with blade lag) to augment inplane dampin_ at l_igh
collectiw' pitch and rotor speed. A brief descrip-
tion of each component follo_s.
28O
.Jr /
,, ,L
Fig. 1 CFTR assembly
OKIGiz _,_ _ .....:-"--,-,!.. IS
ON POOR QUALITY
2. l Flexbeam
OF POOR QUALIT_
The heart of the CFTR is the fiberglass/
epoxy flexbeam that carries across the full span
of each blade-pair assembly and attaches the two
blade sections of each blade-pair assen_bly to
each other and to the hub. The flexbeam, which
is of rectangular cross-section is built of layers
of S-glass/epoxy with the filaments oriented
+5 degrees to the spanwise axis. S-glass was
selected for its good fatigue strength, relatively
high elongation, and low modulus of elasticity.
Fiber orientation of 4-5 degrees was selected as
having a good fatigue strength and low torsional
stiffness combined with the inplane shear strength
to carry the driving torque and inplane blade
loads. The spanwise distribution of flexbeam
width and thickness is configured for near uni-
form spanwise distribution of combined corner
stresses while maintaining a low structural
torsional stiffness.
The flexbeam is formed as a flat beam that
operates in the untwisted condition when the blade
is producing design lift at 03/4 = 8 degrees so
that the torsional stress within the flexbeam is
minimized.
2.2 Hub
The hub, as shown in Figs. 1 and 2, consists
of upper and lower hub plates which sandwich the
flexbeams between elastomeric inplane shear pads.
Each set of pads is clamped between two load
carrying beamlike structures; an upper hub plate
"cross beam" and the "cross beam" stiffener of the
lower hub plate. These beams carry shear loads
due to preloading and reaction loading of the pads
to support points on their ends. The pads them-
selves consist of an elastomeric section bonded
to a thin aluminum plate which in turn is bonded
to the flexbeam. Four anchor bolts (two on each
end of each shear pad) attach the pads to the lower
•
,ROSS 8jAM" _-,H[AR _ANI:L
BRACED STIffENERS
Fig. 2 Hub design
hub plate which carries all the reaction loads to
the drive shaft. The elastomeric pads provide a
soft mount between the flexbeam and hub and are
designed to allow the flexbeam to bend with
respect to the rigid hub and to keep the primarybending moments within the flexbeam _here the
filaments art" oriented to accommodate them. In
addition, the hub, which is of hollow construction,
is designed to minimize the load path. These
features art, shown schematically in Fig. 3.
• FLA PWISE
TAI:_R[O EL[XBE_M CONTROLS BENDING STRESSES
EL ASIOMER CONTROLS FL[XBE/LM TO-HUIB LOADING
• bREV CORIOLIS-CHORDWISE "C" MODE
ELASIOMER ALLOWS FLE×BEAM BENDING
LOADS REMAIN IN FLEKBEAM MINIMAL TRANSFER TO HUB
• ?JREV CORIDEIS CHORDWISE "S" MODE
INTER BtADE-PAIR LOADS SHORT I OAD PATH
- ELASTDP'AER DAMPS SCISSORS _AOT/ON
Fig. 3 Hub design criteria
In the flapwise direction, the flexbeam is
designed for transfer of minimal bending moment
loads into the hub as a result of the flexbeam
taper and bending within the hub. The elastomer
is clamped to preload it and ensure that it always
has a net compression load. All flap bending
loads are transferred between the flexbeam and
hub through compression in the elastomer. The
loads are transmitt_d by the upper hub plate
"cross beam" and the lower hub plate "cross
beam" stiffeners to the shear panel braced stiff-
eners (Fig. l). These stiffeners are very deep
and, therefore, are structurally very efficient for
carrying the loads. The bolts for attaching the
shaft flange to ti_e lo_cr hub plate are anchored
at the intersection of these stiffeners with the
central pocket. This results in the shortest
possible load path.
Three predominant chordwise loads are
encountered. The first is the steady driving
torque which is reacted by the elastomer in
shear. The other two result from Coriolis forces.
The hollow hub allo_s the 1/rev Coriolis bending
moment loads to be carried in the flexbeam
instead of being transferred into the hub. The
Z-rev Coriolis moments result in the inplane
scissors S-type motion in _hich the adjacent
blades work against each other as shown in the
2S1
lower sketch of Fig. 3. In this case, tile loads are
taken in sh_,ar through the" elastomers and through
short load paths across the rugged corners of the
hub.
2. 3 Pitch Case
The pitch case is a _et-filament wound fiber-
_lass epoxy hollow structure that fits around, and
is bonded to the flexbeam and blade root _}Lerc
these three components intersect. Inboard of the
blade root, the pitch case enlarges to give the
flexbeanT room in which to twist as the blade
feathers (Yig:. 4). The pitch case tapers in the
spanwise direction (Fig. 4) to reduce the flapwise
stiffness (without sacrificing torsional rigidity).
This mini,uize_ the bendiu,_ u_O,nent in the pitch
case/blade root attachment induced by the pitch
Shear support anc1, hence, the resultant bending
stresses. Near the inboard end of the pitch case,
a hoop-wound stiffening ring provides the strength
required to support the pitch horn and the elasto-
n/eric shear support loads.
PITCH
SHEAR
/ SUPPORT
PITCH HORN z (SNUBBERI
_13 : - 350
EFFECTIVE FLAPPING HINGE
FOR CONTROL GEOMETRY
ADE
PSTCH CASE
ELASTOMERIC HUB PITCH SHEAR BLADE
SHEAR PADS SUPPORT ROOT CAP
HUB- __/ / (SNUBBER)]_, _I,-7*r11_
...... Y;LE×_EA2''_BLADE"" _ M N MAL R3"NTER NG MINIMAL PITCH SHEAR SUPPO
EFFECTIVE FLAPPING HINGE CASE REQUIRED INDUCED BENDING MOMENT INFOR CONTROL GEOMETRY PITCH CASE BLADE ROOT
Fig. 4 CKTR blade root ,_eometry
2.4 Pitch Shear Support ("Snubber"}
The elastomeric pitch shear support is a
laminated n_etal/elastomer device that is stiff
N_ith respect to radial loading, bEEt soft in torsion
and inplanc shear. It centers the pitch case with
respect to the flGxbeanl. Its spanwise location is
kept _ell outboard, beyond the region of maximum
flap bending curvature in the flcxbcam. This
n_inimizes the rotal ionill deflection of the pitch
case relative to the flcxbean_ as seen in the 1owE'E"
vietN of Fi_. 4, and so ininindzcs pitch shear
SUplx) rt-indu('t'd ben(ling _non_ents ;it [he pL)int
_here ti_e pitch case, flcxbcam, and blade join at
the bladp root station.
Z. 5 Blade
The primary material for the wet filament
wound blade structure is Kevlar-49/epoxy.
Unidirectional fibers with maximum tensile
strength and modulus are used for leading edge
obstacle strike protection, and for the trailing
edge longo that carries high axial loads and has
high stiffness. The airfoil-shaped blade section
is a multi-tubular Kevlar/epoxy structure that is
bonded around the flexbeam (Fig. 5). A C-shaped
channel is added in the aft airfoil region to stiffen
the outer skin. The leadin_ edge balance weight
is a multiple-rod mohled construction. The small
diameter rods easily conform to twisted contour
of the leading edge. The portion of the leading
edge cavity between the leading edge balance
weight and Kevlar spar tubes is filled with
syntactic foam.
POLYURETHANE
STAINLESS STEEL KEVLAR!EPOXY SKIN AND
EROSION STRIP //ALU_IINUM LIGHTNING SCREEN
FIBERGLASS EPOXY
,' FLEX BEAM ,"'?_,/_>¢. , ,"VEAR'EPOX,TRA,E,NGEOOEsGCASSEP0X_"---'_'_ "S
ELECrROIVERMAL
DEICER KEVLAa/EP ,
SPAR TUBES KEVLARIEPOXY
"C' CHANNEL
Fig. 5 CKTR blade cross-section
The blade has a -9 degree twist, and is
positioned about the flexbeam so that when thE,
flexbeam is untwisted, the blade pitch angle at
3/4-radius is 8 degrees. The orientation of the
flexbeam with respect to the blade chord at differ-
ent radial stations is shown in Fig. 6.
_. 0 CYTR - Dynamics
The fundanwntal mode of instability for bear-
ingless rotors has been shov, n both analytically
and experin'.entally to be associated _Kitln the
couplin_ betv, etm the first flap and the first
inplane (reactionless and cyclic)modes (Refer-
enccs 1, _, 4, 5, (, and 7). For bearinRless tail
rotor designs (l{cferences 1, Z and 4), the inplane
frequency generally lies between 1 and 2/rev,
with the rcactionless (S} mode frequency slightly
282
ORIGINAL "_ _P rC
2OOR qU.:.,_,, : :,.
<,.'. _3F,_,,_ Q O.::_LiTy.
RADIAL STATION (r/R)0.13 (EDGE OF HUB)
/_1_ o
0.20
0.27
0.32 t5 ° 5.70
Fig. 6 Blade/pitch case/flexbeam
cross -sections
lower than the cyclic (C) mode frequency - the
difference depending on the hub configuration and
the rotor pylon structural properties. Both an
increase in collective pitch and (conventional)
negative pitch flap coupling tend to bring the first
flap and the first inplane frequencies closer
together, by increasing the first flap frequency
and lowering the first inplane frequency. This
often results in the lightly damped first inplane
modes (both the reactionless and cyclic) becoming
unstable. Typical solutions to the above problem
have been the stiffening of the flexbeam in the
chordwise direction {Reference 1) and the use of
positive pitch flap coupling (Reh'rences 4 and 6)
to separate the modes. These solutions have been
applied with limited success because first,
structural design considerations put a limit on the
chordwise stiffness of the flexbeam, and second,
even though a stable rotor system was presented
in Reference 4 (with positive pitch-flap coupling),
similar experimental effort in Reference l showed
the presence of a stall-induced flap-lag-torsion
large amplitude limit cycle instability.
At HHI, the above dynamic problems have
been solved for the CFTR by lowering the S-mode
inplane frequency below 1/rev (soft inplane) while
maintaining the C-mode inplane frequency above
1/rev (stiff inplane} and well separated from the
first flap frequency. Some of the design param-
eters that resulted in this dynamically unique
bearingless tail rotor design are discussed below.
3. 1 Flexbeam to Hub Support
By supporting the flexbeam to the hub
through elastomeric hub shear pads _ith no
restraint _ithin the hub, the S-mode inplane
shear and bending moments are reacted through
the elastomeric hub shear pad. The stiffness of
the shear pad has been tuned to accurately place
the first S-inplane frequency below 1 /rev (this
frequency for the current design is at approxi-
mately 0.6/rev) and well separated from the first
flap frequency at all operating conditions. The
damping in the shear pad elastomer provides a
high level of damping in the first S-inplane
motion. This, along with its large separation
from the 2/rev resonance condition ensures a low
level of blade dynamic loading for the 2/rev
Coriolis forces. In the C-mode inplane configura-
tion, the hollow construction of the hub and the
influence of the elastomeric shear pads allows the
flexbeam to bend within the hub. This ensures
that the bending moment loads are carried across
the hub within the flexbeam. Since the inplane
loads are not reacted by the shear pads in this
configuration, the first C-inplane frequency stays
well above 1/rev. The location of this frequency
and its damping can be optimized by proper choice
of flexbeam width, tip weight, pitch-flap coupling
and other parameters.
3. 2 Klexbeam Geometry
A rectangular flexbeam configuration was
chosen. Ho_ever, the span_ise distribution of
width and thickness were tailored for optimum
placement of fundamental 1-flap and 1-chord
frequencies as well as acceptable combined cor-
ner stresses. The "soft" hub mount of the flex-
beam and root-end kinematic pitcl_-lag coupling
ensured high damping of the rotor chord modes.
Hence no attempt was made to sandwich elasto-
merle material into the flexbeam design. The
chordwise stiffness was designed for adequate
separation of 1-chord and 1-flap frequencies.
The spanwise distribution of flexbeam width and
thickness has been configured for near uniform
spanwise distribution of combined corner Stresses
while maintaining a low structural torsional stiff-
ness. This is vitally important as can be seen in
Kig. 7, which shows a comparison of flapwise
bending stresses for different flexbeam configura-
tions for a blade flapping of {3 = 15 degrees.
Detailed calculations show that a flexbeam with a
uniform width and thickness is totally unacceptable
for fatigue loads at high for_ard Speeds.
3. 3 Tip Weight
The tip balance weight has been eliminated
for the CKTR. This results in a simpler tip
design _vithout a tip _veight attachment fitting.
Since the fundamental dynarnic effect is an
increased first C-mode chordwise frequency, the
removal of the tip weight is beneficial in separat-
ing the first flap and the first chord frequencies.
The spanwise balance _eight is located on the top
and bottom of the pitch case at its root end
(Station 10. 0). This location results in reduced
2_
tou I oULT
"_ _0_-.\
,o _\ /. um,o_ a.E:xsu_, ,b • ,L._m. :, • 0. P' m.,
01STANC[ FkO_l HUB SUPPORT {FRACTION OF FRff FL_XBEAM L_IGTHI
Kig. 7 Flapwise flexbeanl stress
{blade flap = 15 degrees}
feathering control loads due to reduced "tennis
racquet" effect.
3.4 Pitch Link Attachment
The pitch link is attached to the trailing edge
of the pitch case. For the design value of nega-
tive pitch-flap coupling {63 - -35 degrees), the
blade spanwise pitch horn attachment point is well
inboard, resulting in a small swashplate and a
compact design. In addition, the direction of the
pitch link load is the same as that of the rotor
thrust, thus reducing the flexbeam flap shear load.
Dynamically, because of the inboard attachment
of a trailing edge pitch link, the second flap
frequency is much higher than it would be for a
leading edge attachment. This is very important
in raising the second flap frequency above and
maintaining good separation from 3/rev. As
shown in Fig. 1, the pitch link is inclined radially
inwards from the s_ashplate to the pitch horn at
an angle of 70 degrees to the hub plane. This
induces kinematic pitch-flap-lag coupling to
improve the first inplane {C-mode) damping at
high collective pitch settings. The coupling
results in positive pltch-laK motion, i.e. , nose
down with blade lag motion. This is in general
agreement with the requirement for stiff-inplane
rotors.
3. 5 Chordwise Blade Balance
As in the existing AH-64 Inetal tail rotor the
chordwise c.g. of the CKTR blade has been
located at 35 percent chord to reduce the weight
of the blade and the "tennis racquet" loads on the
control system. Ballistic damage considerations,
ho_ew'r, require the rotor to be stable _ith a
failed pitch link. This condition is satisfied by
stabilizing the coupled pitch-flap mode with a
leading edge weight in the outboard portion of the
blade between 70 and 90 percent radius.
4. 0 Wind Tunnel Test Procedure
4. 1 General Description
The Composite Klexbeam Tail Rotor (CKTR)
was evaluated through extensive wind tunnel tests
to determine rotor performance, loads, and
dynamic characteristics in hover and in low and
high speed forward flight, and in sideslip condi-
tions that are representative of the production
AH-64 flight spectrum.
Testing was conducted in the Boeing Vertol
V/STOL wind tunnel located at Philadelphia,
Pennsylvania. The essential objectives of the
wind tunnel tests were:
1) Define dynamic and aeroelastic stability
characteristics of the CKTR over the sideslip
flight envelope of the AH-64.
Z) Define rotor loads, and blade load and
stress characteristics.
3) Define performance characteristics.
4) Define start/stop response
characteristics.
A fully instrumented blade pair assembly was
mounted on the Dynamic Rotor Test Stand (DRTS).
The DRTS assembly provided support, control,
and drive for the CFTR. A typical installation
with the rotor positioned for forward flight with
sideslip is shown in Fig. 8. Sideslip was simu-
lated by presetting the sting inclination, and
remotely controlling the DRTS pitch angle.
Twenty-six rotating gages were monitored. This
inchded flap, lag and torsion gages on the flex-
beam and the blade, pitch link, rotor hub, output
shaft, etc. Additional rotating and non-rotating
measurements include shaft torque balance thrust,
pitching and rolling moments, shaft angle, RPM
indicator, control system load, etc.
4. Z Control System and Rotor Support System
A close-up view of the drive and support sys-
tem is seen in Fig. 9. The test stand drive shaft
is coupled to the output drive shaft of the rotor
with adapting hardware. The "scissors" drive the
rotating s_vashplate from the output shaft.
The control system consists of the pitch link
attached to the pitch horn at one end and to the
rotating stxashplate at the other. The non-
rotating s_vashplate is mounted on two hydraulic
actuators {Fig. 9) spaced apart azimuthally by
180 degrees.
284
ORIGINAL PACE i_
DE POOR Q:'".".; :':
T h e s t a t i c m a s t i s moun ted on t h e D R T S with a n i n t e r f a c e h a r d w a r e ca l l ed the b a l a n c e a d a p t e r t h a t i s in t u r n s u p p o r t e d t o t h e t e s t s t a n d with a d y n a m i c b a l a n c e . T h e d y n a m i c b a l a n c e ( F i g . 9 ) i s s t r a i n - g a g e d t o m e a s u r e the C F T R t h r u s t , r o l l i n g and pi tching m o n ~ e n t s .
A d e s c r i p t i o n of t h e t e s t r o t o r c o m p o n e n t s i s p rov ided in R e f e r e n c e 9.
4. 3 Col l ec t ive and C y c l i c Exc i t a t ion
In p r e p a r a t i o n f o r wind t u n n r l t e s t s , p r o v i - s i o n w a s m a d e t o e x c i t e t h e r o t o r u s i n g co l l ec t ive a n d c y c l i c s h a k e r s . Th t , s e w e r e a v a i l a b l e to e x c i t e l owly d a m p e d f u n d a m e n t a l r o t o r m o d e s in o r d e r t o m e a s u r e t h e i r d a m p i n g c h a r a c t e r i s t i c s .
Cyc l i c m o d e s w e r e d r i v e n by a 300 Ibf, 0 - 2 0 0 Hz , s h a k e r moun ted on t h e s t i n g as shown in F i g . 8. T h e s h a k e r exc i t a t ion w a s app l i ed to t h e Dynamic R o t o r T e s t Stand ( D R T S ) below t h e s t a n d ba lance .
Co l l ec t ive exc i t a t ion w a s p r o v i d e d th rough t h e co l l ec t ive pi tch h y d r a u l i c d r i v e s y s t e m . T h e c o l l e c t i v e pi tch exc i t a t ion w a s u s e d with a n a m p l i t u d e of *O. 5 d e g r e e b l ade p i t ch change o v e r a f r e q u e n c y r a n g e 0 - 35 H z .
4. 4 T e s t P r e c a u t i o n s
F i g . 8 Co tnpos i t e f l exbeam t a i l r o t o r in thc. wind tunnel t e s t s e c t i o n
P r o c e d u r e s t h a t &'ere e s t a b l l s h e d t o e n s u r e t h e i n t e g r i t y of t h e C F T R t h r o u g h t h e c o m p l e t e t e S t enve lope included:
Non- ro ta t ing r a p t e s t s wer t . done a t t he s t a r t of e a c h d a y ' s t e s t i n g . i n t h e f l ap , l a g and t o r s i o n d e g r e e s of f r e e d o m wthre o b s e r v e d o n tht. s p e c t r u m a n a l y z e r . add i t ion to Trisual i n s p e c t i o n , t h i s t e s t p rov ided conf idence in the s t r u c t u r a l i n t e g r i t y of t he C F T R .
T h e r e s p o n s e of the blade
In
Se lec t ed r o t o r responsca gages m t ' r c ' con - t i nuous ly m o n i t o r e d f o r a l l t e s t cond i t ions on twe lve on - l ine m o n i t o r s and the s p e c t r u m a n a l y z e r . C e r t a i n c r i t i c a l g a g e s , in add i t ion to p e r f o r m a n c e p a r a m e t e r s , w e r e a l s o o b s e r v e d o n t h e on - l ine f l a tbed p l o t t e r s .
-
.4dditional t r s t p r o t e c t i o n w a s obscArved by i n t r o d u c i n g t h e c o l l e c t i v r pi tch d u m p capab i l i t y t h a t w a s dthsigned to a u t o m a t i c a l l y d r o p the c o l l e c t i v r pi tch t o a prcsviously t e s t e d s a f e l t ~ v t ~ l u h e n a n y one of se1rctc.d c r i t i c a l gagc r e s p o n s e e x c e cad ed a p r e s p t' c i f i ed va 1 u (1. a n a l y z e r s w e r e a l s o u s e d to con t inuous ly m o n i t o r tli e lion - h a r m on i c con t cn t of s el c c t c>d
r e s p o n s e s .
S pe c t r a 1
F i c . Q C F T R c!riv<. < i t r r I s u p p o r t 5 y" L < ~ t l l d b 5 c ' : :1 Ill).
This procedure for on-line data monitoring
and automatic colh-ctive pitch dump, safety of the
CFTR wind tunnel test was assured.
4.5 Test Stand Shake Test
Prior to mounting the CFTR on the Dynamic
Rotor Test Stand (DRTS), a shake test was con-
ducted to determine dynamic characteristics of
the test stand. The purpose of this investigation
was to:
1) Identify and isolate CFTR response
characteristics that were essentially the
influence of test stand dynamics.
2) I)eterrnine any distabilizing influence of
tee test stand on the rotor dynamics.
This was done by determining the test stand
frequencies, generalized masses, generalized
dampings, and mode shapes of all modes in the
frequency range 0 - 100 Hz. The hub modal data
was incorporated in a fully coupled CFTR/DRTS
aeroelastic stability analysis to w, rify that the
integrated systems are free from adverse
dynamic or aeroelastic coupling.
The influence of the test stand on the CFTR
modal characteristics were found not to be
significant.
4. 6 Data Reduction Eacility
Test data was processed for on-line or off-
line reduction and presentation. Off-line digitized
data was available in four formats.
1) Lo_ Speed Calculated Data presents
steady state static data of wind tunnel test con-
figuration. This data includes rotor advance
ratio, RPM, shaft antge collective pitch, C T,
Cp, velocity of wind tunnel, balance steadythrust pitching and rolling moments, velocity of
sound, etc.
2) High Speed Calculated Data essentially
calculates the steady and alternating values of the
different interaction equations {combined
stresses).
3) Stress Analysis Data presents the
steady and alternating values of _9 channels of
data being monitored for each test point.
4) Harmonic Am_iysis l)ata presents the
magnitude and phase of the first 10 harmonics of
all Z9 channels of data recorded.
Six on-line flatbed plotters _ere used to plot
any combination of dimensional or nondimen-
sional parameters in their final corrected forms.
Also available was on-line spectral analysis of
any selected data channel and corresponding
hard copies.
The wind tunnel control console offered
on-line monitoring of many ke.y control param-
eters. These were viewed in alphanumeric or
analog form on digital displays, oscilloscopes, or
oscillographs. A safety-of-flight monitor was
also provided. This data was continuously
recorded from a number of preselected data
channels whenew_r the rotor or tunnel was
activated. The parameters that triggered the
rotor blade pitch dump were monitored in analog
form on oscilloscopes.
5. 0 Kvaluation of Results
The test program determined the perfor-
mance, loads, and dynamic characteristics of
the CKTR for rotor speeds up to 1. 0 N R and air-
speeds up to 197 knots. The complete impressed
pitch range, as limited by test stand capabilities
or rotor structural requirements was investigated
in bow.r, low and high speed forward flight and
sideslip conditions. Static sideslip limits as
defined in the AH-64 System Specification (Refer-
ence 10) were investigated at airspeeds of 139,
164, and 197 knots. The stop/start characteris-
tics of the rotor in wind velocities up to 45 knots
were defined. The test explored the full steady
state sideslip envelope of the AH-64 as seen in
Fig. 10 where test points are superimposed on
the helicopters sideslip envelope.
120c-
_ 8o
oz_ 40
_-- -40"T(.9
12O
,I WIND TUNNEL TEST POINTS
o 40
_ ,_/,,,/ TRANSIENT LIMIT
I I I80 120 160
CALIBRATED AIRSPEED - KN
200
Fig. 10 AlI-64A sideslip envelope
For hover tests, the rotor speed was varied
from 0 to l. 0 N R (1403 RPM) in steps of 0. 2 N R
(4Z0 RPM). Collective pitch was varied over the
full range that was available at 0.8 N R, 0.9 N R
and 1.0 N R within the limits of the test stand
capability.
286
.0_. P_OOR QUALITY
Ot_t,_*-.,, * F_?.Cd. " "'
.OF £C,0!:, "'_ ....... '_
Fig. 11 presents a comparison of the CFTR
power versus thrust coefficient as measured in
the wind tunnel at zero wind tunnel speed.
Fig. 12 is the corresponding plot of rotor thrust
coefficient versus impressed blade pitch setting.
%x
mL_
ffou_
,=,
2
0.7
0.6
0.5
0.4
0.3
0.2
01
LEGEND
SYM RUN V KTS %RPM THETA S.S.
D 15 0 80 0
17 90
',) 18 100
o, 1004 0 02
Fig. Ii
&
%,
,it
,55'
0.02 004
THRUST COEFFICIENT, CT
Hover test, baseline blade
performance data
0.06
Forward flight tests were conducted for the
conditions shown in Fig. 10. Sideslip angles at
V = 138 knots, 164 knots and 197 knots were
essentially restricted to the steady sideslip
limits. Attempts to test at higher left and
right sideslip angles resulted in autorotation of
the rotor for zero collective pitch. This, of
course, is a test stand limitation and will not be
encountered in actual flight.
Typical spanwise distribution of flexbeatn
and blade loads at V = 164 knots and _3SS - +6
degrees is shown in Figs. 13 through 18. Pitch
case loads (station 4. Z to Z5. 0 inches) are not
shown in these figures since it was not instru-
mented. Flexbeam loads for various pitch
angles are shown between station 6. 2 inches and
25. 0 inches and the blade loads between station
25. 0 inches and 56.0 inches. The pitch case,
Q
<k-
JL3Z<
K
<
m
3o
2o
10
.fo --
2O
004
LEGEND
SYM RUN V KTS %RPM
15 0 80
1 7 90
_' 18 100
THETA SS.
0
Z1
-0 02 0
G
,3
i I0.02 0 04
THRUST COEFFICIENT, CT
Fig. 12 Hover test, baseline blade
performance data
0 06
500
400
300 --
- -j_
I-
E
_ -2o
.23o
3_c
Fig.
LEGEND
SYM v KTS %RPM THETA SS
C ',4 :t"7
2
I I I I Ilo 2c 30 4C _,C 6c
BLADE STATION INCHES
13. CFTR _ind tunnel test - mean flapmoment distribution
2 8 7
flexbeam, and blade junction is at station 25. O.
These stations are important in understanding
the discontinuities and inflections in the bending
nloment plots.
The steady loads between the pitch case, flex-
bcazn and blade should balance at the junction,
station 25. 0. Ho_ever, because of phase differ-
ences between the loads in the pitch case, flex-
beam, and blade, the plots of the oscillatory loads
do riot necessarily add up at the junction.
400
io
×
z
I
w
O
300
200
LEGEND
SYM V-KTS %RPM THETA S.S.
e 164 100 O 6
-_B--- 2
ZN 8
100
0 10 20 30 40 50
BLADE STATION INCHES
Fig. 14 CFTR wind tunnel test - alternating
flap moment distribution
6o
\
\
\\
L_GE_ID
SYM V KTS _R PP,A THfTA SS
C 2
O &
I I I i I1j ?c, 30 40 _,_
BLA_;[ ST,_TIO% INt HI!,
Fi_. 1 5 CFTR _ind tunnel test - mean
chord nlomcnt distribution
o
×
J
z
z
o
L;
<
T
9
5z_
p-zLU
o
gm
288
900
800
700
600
LEGEND
SYM V-KTS %RPM THETA $.S.
O 164 100 0 6
O 2
© 6
%
\bOO -- \
\\
400 -- X
< _ \\\
ioo
o I I i I i I(_ ILl 20 30 40 50
V,LAI)E STATION INCHES
Fig. 16 CKTR wind tunnel test - alternating
chord moment distribution
Joo
200
100
-100
-200
JOO
LEGEND
SYM v KTS %RPM THETA S,S.
0 164 100 0 6
E ?
O 6
S
I I I I I10 20 30 40 50
BLADE STATION INCHES
Fig. 17 CFTR wind tunnel test - mean
torsion moment distribution
6o
6o
OF POOR QUALITy
ORIGINAL PAGE Ig
OF POOR QUALITY
160
140
120
×
=,--i_ lO0
r
O 8o
g
6o
h<
4O
RUN
43
LEGEND
SYM T.P V KTS %RPM THETA S.$.
O 2 164 10U 0 6
FJ 3 p
O 5 6
I I l I I1 L} 20 30 10 50 50
_ILA[)E SrATIO'. t%CH! S
Fig. 18 CFTR _ind tunnel test - alternating
torsion moment distribution
Steady and alternating flapwise bending
moments are shown in Figs. 13 and 14. Both
show a steep drop in flexbeam bending moment
from the edge of the hub to approximately station
10. 0 inches. As per design, the flexbeam flap
bending moment tapers to practically zero between
station 20.0 inches and 25. 0 inches. The jump
discontinuity in the bending moment between the
flexbeam and blade at station 25. 0 is the b_mding
moment in the pitch case. The flapwise
bending moment in the pitch case would reduce to
zero at the pitch link/pitch horn attachment.
Similarly, the bending moment distribution is
drawn such ti:at the value at the blade tip {station
56. 0 inches) is zero Chordwise bending
moments are seen in Figs. 15 and 16. The dis-
continuity at station 25. 0 inches reflects the
chordwise loads in the pitch case. The component
of pitch link compression load in the chordwise
direction produces this bending moment. The
chordwise load in the pitch case is essentially the
result of thu pitch link inclination. Unlike the
flap bendin_ moment distribution, the chord_ise
moment in the flexbeam has a more gradual dis-
tribution. The torsion bending moments are
shown in Figs. 17 and 18. The steady flexbeam
torsion load is due to the steady wind-up of the
flexbearn. Measured flexbeam torsional load for
03/4 = 8 degrees is approximately zero since the'
flexbeam is unt_isted at this pitch setting. The
difference between the blade and flexbeam torsion
bending moment at station 25. 0 inches is the tor-
sion load in the pitch case reacted by the pitch
link. Fig. 17 also sho_s the relative magnitude of
the flexbeam torsion load to the pitch link load.
Alternating torsion load in the flexbeam is a
result of flexbeam feathering with blade flapping
with the root-end pitch flap (63} coupling.
5. 1 Dynamic Results
As discussed in Section 4. 3, collective and
cyclic shakers were available to excite lowly
damped fundamental rotor modes in order to
measure their damping characteristics.
The collective pitch excitation had an ampli-
tude of +0. 5 degrees blade pitch change over a
frequency range of 0 - 35 Hz. The cyclic excita-
tion was input as non-rotating test stand force
with the 300 lbf shaker. Shaker forces of 50 lbf
and 100 lbf were used from 0 - 70 Hz.
Accordingly, collective and cyclic excitation
were attempted to excite the rotor modes at each
point in hover in the test envelope. However,
after many attempts it x_as determined that the
rotor fundamental modes were heavily damped
and, hence, could not be excited with either of the
two shakers. It was decided at this point that
envelope expansion of CFTR wind tunnel test
_ould be based on the magnitude of non-harmonic
flap, lag or torsion response as seen on the
on-line spectrum analyzer.
Dynamic analysis research tool (DART)
analysis program was used to define the CFTR
dynamic and aeroelastic characteristics and blade
loads of the CKTR. This program is describedin Reference 11.
Two basic types of analysis w'ere used to sub-
stantiate the dynamic and aeroelastic character-
istics of the CFTR. First, an eigenvalue analysis
was used for configurations in how,r to establish
freedom from aeroelastic instability throughout
the complete blade pitch and rotor speed ranges
of the CFTR. This also established the blade
modal characteristics. Second, forward flight
stability" _vas established by trimming the rotor at
OE poOR QUALITY.
different points of tile flight envelope. Since the
analysis included nonlinear structural couplings
and aerodynamics (including dynamic stall), rotor
trim without nonharmonic response indicated
positive stability margins.
The resonance diagrams generated by DART
for reactionless, cyclic and colh-ctiw, boundary
conditions are shown in Figs. 19, 20 and 21,
respectively. Test frequencies obtained at zero
and operating RPM are superimposed on the
resonance diagrams.
Tabulated results of the non-rotating rap tests
are shown in Table i. The fundamental l-flap,
2-flap, l-chord and l-torsion modes show good
correl.ation with analytical data. Spectral plots
of non-rotating rap tests for flexbeam chord and
flap gages are shown in Figs. 22 and 23,
respectively.
Results of cumulative spectrum plots for
different for_ard flight tests are shown in
Table 2. Spectral plots for one flexbeam chord
gage for V = 1 _9 knots and 197 knots are sho_n
in Figs. 24 and 25, respectiwqy.
_om_S,EEe@:Zo,
Fig. 20 CFTR resonance diagram - cyclic
modes, 03/4 = 0
: -
.o_o.s,,_D,u._
d bM
L J
Fig. lq CFTR resonance diagram - reactionless
modes
Fig. gl CFTR resonance diagram - collective
modes, @3/4 = 0
2go
DF :-C:(3_:QUALITY
Table 1. Nonrotating Modal Frequencies - Correlation
of Test Results with Analysis
Frequency - Hz /Rev)
Configuration Mode Analysis Test
React_onless 1-Flap 3. 5 (0. 15) 4.4 (0. 19}
Boundary 1-Chord 16.4 (0.7) 18.2 (0. 78)Condition
Cyclic 1-Chord 30.4 (1.3) 32.3 (1.38)
Boundary 1-Torsion 51.4 (2.2) 53.8 (2.3)
Condition i-Flap 69.0 (2.95) 70.2,(3.0,
66.4 2.84)
Collective 1-Torsion 40. 9 (1. 75) 40.0 (1.71)
Boundary l-Flap 57. 3 (2.45) 58. 0 (2.48)Condition
Table 2. Inplane Modal Frequencies for Various Test Conditions
Test Condition
Figure Collective
No. V (KTS) {3s s (Deg.) Pitch
Flexbeam Chord Gage
Resonant Frequencies
Hz ( /Rev)
25 -90 Sweep 8.4 (0. 36/Rev); 17.8 (0.76 Rev);
33.0 (1.41 Rev)
24 139 +15 Sweep 6.8 (0.29/Rev); 16.8 (0.7i/Rev);
29.0 (1.24/Rev); 70.0 (3/Rev)
25 197 -8 Sweep 7.5 (0.32/Rev); 15.2 (0. 65/Rev);
Z9.7 (l.27/Rev); 70.0 (3/Rev)
197 - g Sweep 7.5 (0. 32/Rev); 15.7 (0. 67/Rev);
29.5 (1.26/Rev); 70.0 (3/Rev)
0-164
Sweep
0 0 7. 7 (0. 33/Rev); 16.8 (0. 7g/Rev);
30. 5 (1. 30/Rev); 70.0 (3/Rev)
291
--53 8 Hz {E.3/REVJ
58.0 Hz (2.5/REV}
I F-%0 Hz (LINE FREQUENCY)
F 4 5 Hz (0.19/REv) H
i I £,oH,_3e,,.,tv,
5798fi Hz 100
Fig. 22 Frequency spectrum of flap response -
nonrotating rap test
Hz (0 78/REV)F-,83| F-3_3 .,. 38,.EVl 1
_L / / _ 40.0Hz(1.71/REV'
t r ;Fig. Z3 Frequency spectrum of chord response -
nonrotating rap test
23.4 Hz (1,'REV)
16.8 Hz /
t0.72/RE V)ji (3.0/REV)
,_2oo.. ,1 ;6 8 Hz I1 24/REV) 468 Hz ! i (4/RE_J /
(0 29/REVI I 1 (2/REV) : , "' 1-
3900_
Fi_ 24 Frequency spectrum of flexbeam chord response -
V = 139 knots, [3ss = +15 degrees, 0 sweep,
f2 = 1403 rpm
f 234 Hz {(1/REV}! ,%"_,]1_,.,.00,,._ li 20_., ,68.,
J_Io.32/REVlt , 1/'\ 'I | _ 4-
__ ......_ _ _b--+ _ ] '__'_'_ L_3000 _ Hz 100
FiA. Z5 Frequency spectrum of fle×beam chord response -
V = 197 knots, _ss = -8 degrees, @ sweep,
S2 = 1403 rpm
292
O":;GTE_AL PAC-E [_
OF POOR QUALITy
OIP._C-.'}....,_ ', :f-::.-?3 _5O1 ..........
5. 1. 1 Reactionless Boundary Condition
The reactionless boundary condition corre-
sponds to an isolated rotor. The reactionless
modes resonance diagram for the collective pitch
extremes of -14 degrees and +27 degrees is
shown in Fig. 19. In the reactionless or
"scissors" (S-mode} inplane boundary condition,
the steady and 2/rev inplane shear and bending
moments are reacted through the elastomeric hub
shear pads. The stiffness and damping of the
shear pads provide the hub restraint for blade
chordwise motion. The first chord frequency is
primarily dependent on the stiffness and span-
wise offset of the hub shear pad. Its frequency
is located at approximately 0. 6/rev which pro-
vides good separation from the first flap fre-
quency and 2/rev Coriolis excitation. The first
flap frequency is governed by the effective hinge
offset (approximately 10 inches} and the value of
kinematic pitch-flap coupling. The first flap is
generally highly damped. The high damping of
the first chord mode is a reflection of hub shear
pad damping characteristics. This is evidenced
by the results of shake tests using the collective
and fixed system shakers. Since the hub shear
pads do not feather with pitch change, the first
chord frequency and damping remain essentially
unchanged with change in blade collective pitch.
The first flap frequency and damping are gen-
erally unchanged with collective pitch.
The higher modes have been shown analyti-
cally (Reference ll) to be well damped with
minimal change with collective pitch.
The coupled mode shapes corresponding to
the fundamental modes are shown in Figs. 26 and
27. The first chord mode, ICig. 26, shows very
little coupling with the flap and torsion motion of
the blade. The elastic deflection in the chord-
wise direction is essentially in the hub shear pad
with the blade moving as a rigid body. The first
flap mode, Fig. 27, shows the coupling between
the blade flap and torsion motion (pitch/flap
coupling}.
In contrast to conventional rotors, the first
torsion mode reflects feathering motion about the
pitch link/pitch horn attachment. The shear
stiffness of the snubber in flap and chord and the
chordwise stiffness of flexbeam between station
15. 0 inches and 25.0 inches, in addition to the
control system stiffness, have significant influ-
ence on the frequency of this mode. This is
determined from the strain energy data corre-
sponding to the first torsion mode.
UP, LAG, NOSE UP
3.0
2.0
1.0
ox
,,_ 0.0iI:
1.0
2.0
3.0
1 CHORD MODE
FREQUENCY (CYC/REV) = 0.612
-- CRITICAL DAMPING RATIO = 0.0_
C.O.DToRS,ON./
I FLAP
-- IFLEXBEAM AND ' BLADEPITCH CASE
l I I I I10 20 30 40 50 60
BLADE STATION IN.
Fig. 26 Reactionless B.C., mode
shape plots -- l-chord mode
UP, LAG, NOSE UP
3.0
2.0
1.0
o
x
< 0.0
1,0
2.0
1 CHORD MODE
FREQUENCY (CYC/REV) = 1.27
CRITICAL DAMPING RATIO_"_'_ FLAP
D
FLEXB_
- PJCHCASE/ II
FLEXBEAM AND"_--_ _" BLADEPITCH CASE
"_""_ TO RSIO N
30 I I I I I0 10 20 30 40 50
BLADE STATION - IN.
6O
Fig. 27 Reactionless B.C., mode shape
plots -- l-flap mode
5. 1.2 Cyclic Boundary Condition
In the cyclic or C-mode boundary condition,
the 1/rev inplane bending moments are contained
within the flexbeam in the carry-through hub con-
struction and are not reacted through the hub
shear pads and the hub. The hub support flexibil-
ity is n_odeled. The coupling between the hub
293
>
z
3
motion and blade" feathering due to swashplate
motion is included. The kinematic flap-lag-
torsion coupling due to pitch link/pitch horn
spanwise and chordwise location and pitch link
inclination is also included in the analysis.
The regressing frequencies for zero collec-
tive pitch are shown in Fig. 20. The first chord
frequency, which reflects the stiffness of the
flexbeam and the inertia of the blade, is well
separated from the first flap frequency and from
I/rev resonance.
Fig. 28 shows the influence of collective
pitch on blade frequencies. The first flap fre-
quency remains practically unchanged with collec-
tive pitch. The pitch orientation of the flexbeam
with respect to the blade chord ensures minimal
variation of the first chord frequency over the
collective pitch range of the rotor. The first
torsion mode shows a drop in frequency with
collective pitch thus further separating it from
3/rev. As expected, the second flap frequency
increases and the second chord frequency
decreases with changes in collective pitch from
zero.
10
LEGENU
MEASURED wqND _UNNL L
9 -- _EST .!}_! 8_ ) 7( _FRECUEN(:I[S • ."
• " 6_Z# a._4" .'° ."-- , •------_ _2j (_ ."
I
5_2/ ."
4_2
..°. 3
2NI_ FL_-' ". • " ." .'" ..''
C_t_}HD
...." .' .. .." ,.""
_).? o4 cl_ oa i u I ? _ 4
Fig. 28 CFTR resonance diagram; cyclic
modes @3/4 = -14 and fi7 degrees
Figs. Z9 through 31 show the fundamental
coupled mode shapes for the cyclic boundary con-
dition. The first flap mode, Fig. 29, shows the
pitch/flap coupling for cyclic boundary condition.
The first chord mode shows the amount of kine-
matic pitch/lag coupling induced by the inclined
pitch link. The first torsion mode, Fig. 31,
shows the extent of flap coupling.
UR LAG, NOSE UP
3.0
2.0
1.0
o
x
0.0cE
1.0
2.0
3,0
1 FLAP MODE (REG.)
-
-- _ FLAP
jC.ORD!
I _" TORSION- I
FLEXBEAM AND I
PITCH CASE _ BLADE
I I I I I10 20 30 40 50 60
BLADE STATION - IN.
Fig. 29 Cyclic B.C., mode shape
plots -- 1-flap mode
UP, LAG
3.0
2.0
1.0
o
x
0,0
1.0
2,0
3.0
NOSE UP
1 CHORD MODE (REG.)
FcRE,T_; EA_CDY(C _,C'2 ERdAT, O 11;40825
ORD
_FLAP
\II TORSIONII
Fl" EXBEAM AND IPITCH CASE BLADE
I I I I I I
10 20 30 40 50 60
BLADE STATION IN
Fig. 30 Cyclic B.C., mode shape
plots -- 1-chord mode
29_
UP, LAG,
3.0
2.0
1.0
O
x
O.O
1.0
2.0
3.0
NOSE UP
1 TORSION MODE (REG.)
FREQUENCY (CYC/REV) = 2.86
CRITICAL DAMPING RATIO = 0.07
-- S FLAP
FLEXBEAM AND IPITCH CASE _ BLADE
I I I I I10 20 30 40 50
BLADE STATION IN,
Fig. 31 Cyclic B.C., mode shape
plots -- l-torsion mode
6O
This was achieved through placement of the
reactionless 1-chord frequency below l/rev.
Comparisons of harmonic loads between the CFTR
and a similar size rotor (Reference 1Z) based on
test data are seen in Figs. 32 through 35.
Figs. 32 and 33 are flight test loads of the YUH-
60A tail rotor. Figs. 34 and 35 are wind tunnel
test loads for the CFTR. This comparison is a
study of the relative magnitudes of the harmonic
loads for geometrically similar rotors with differ-
ent dynamic characteristics. Absolute magnitudes
of the loads should not be compared. The span-
wise distribution and relative harmonic content of
flapwise ftexbeam loads are similar between the
two rotors (Figs. 32 and 34). However harmonic
contents of chordwise loads between the two rotors
are quite different. In Fig. 33 (stiff inplane rotor),
chordwise 2/rev loads are higher than the 1/rev
loads. The CFTR (Fig. 35, soft inplane rotor)
chordwise Z/rev loads are an order of magnitude
lower than the 1/rev loads. This trend has been
found for all test conditions.
5. 1.3 Collective Boundary Condition
The difference between the collective and
reactionless boundary conditions are in the model
for the control system and drive system. The
drive system torsional flexibility is represented
by its flexibility in the blade inplane structural
model at the hub. The control system stiffness
is reflected by the structure from the tail rotor
actuators to the pitch horn. The effective mass
of the swashplate assembly has a significant
influence on the first torsion frequency.
The resonance diagram for the collective
boundary condition is shown in Fig. il for zero
collective pitch. The predicted first chord modal
frequency, which is essentially the drive system
torsion mode, is omitted in the plot. This is
because the frequency and damping of the first
chord mode is more accurately predicted in the
stability analysis of the tail rotor drive system
rather than from the rotor model. The drop in
the frequency of the first torsion mode {from
those of the reactionless boundary condition) is a
reflect'ion of the reduction of control system stiff-
ness and the inclusion of swashplate assembly
inertia for the collective boundary condition. The
second chord frequency is also reduced as a result
of tors-ionat flexibility of the drive system.
Experimentally determined 1-chord frequency is
included for comparison.
• 5-2 Harmonic Loads
As discussed in Section 3. 0, the CFTR was
designed for low chordwise 2/rev Coriolis load.
5
4
%x
3
F-
_2o
00
.-SNUBBER / £ B,R
I
i _ 1ST HARMONIC
-- _ 3RD HARMONIC
\10 20 30 40 50 60 70
BLADE SPAN _ r/R _ PERCENT
Fig. 32. YUIt-60A tail rotor blade harmonic
analysis flatwise (V = 143 KTS)
295
£
-J 2
I
O
O
>
00
_%,% ,,_ SNUBBER F CL RIB
_ _ ! 2ND HARMONI i
1 ST HAR
10 20 30 40 50 60 70
BLADE SPAN _ r/R _ PERCENT
Fig. 33 YUH-60A tail rotor blade harmonic
analysis edgewise (V = 143 KTS)
40o
x
.J
3.o
w
o
20m
m
o
w
g
V = 139 KT
_ss = +15DEG
03/4 = + 16 DEG
CT = .0089
SYM HARMONIC
© 1P
[:3 2P
O 3P
Z_ 4P
EDGE
OF
HUB
ii
0
"_ PITCH CASE _..p--BLADE
" "--'-'"rh--P -- : -r ''''---_' _10 20 30
R (INS)
Fig. 35 CFTR - ftexbeam harmonic loads
2400
2000Z
1600
1700
Osoo
40O
SYM liARMONIC
"V T39 KT 1P
_S$ • 15 DE(32P
03/4 • 16 DEG\ 3P
C T 0089 _'- 4P
EDGE
OF
HUB
PITCH CASE -_11---I_
FLEXBEAM _ _ BLADE
10 20 30 35
R (INS)
Fig. 34 CFTR - flexbeam harmonic loads
6.0 Concluding Remarks
As discussed in the preceding sections, the
HHI Composite Flexbeam Tail Rotor has a
dynamically unique design. This rotor has beendemonstrated, through wind tunnel tests, over
the full sideslip envelope of the AH-64, Advanced
Attack Helicopter. The wind tunnel tests havevalidated that the CFTR:
1) Is aeroelastically stable throughout the
complete collective pitch range and up to opera-
tional rotor speed of 1403 RPM.
2) Is aeroelastically stable for fo:ward
flight speeds up to 197 knots and sideslip flight
representative of the AH-64 flight envelope.
3) Has excellent dynamic characteristics
at all pitch angles, rotor speeds and test
conditions.
4) Exhibits low flexbeam flapwise and
chordwise steady and alternating stresses.
Loads were well below endurance limit for all
conditions tested in the wind tunnel.
5) Does not require a complicated flex-
beam cross-section design with elastomeric
material sandwiched in the flexbeam to provide
damping.
These excellent characteristics have been
achieved through judicious choice of design
innovations which are the result of industry
experience with bearingless rotors. Some of
these innovations are discussed below:
1} In order to avoid stability problem char-
acteristics of bearingless tail rotors, the first
inplane reactionless (S-mode) frequency was
tuned below 1/rev while maintaining the first
inplane cyclic (C-mode) frequency above 1/rev.
Both frequencies are well separated from the
first flap frequency. This was accomplished
through the design of the chordwise stiffness of
the flexbeam, and by elastomerically mounting
the flexbeam to the hub.
Z) By allowing the flexbeam to freely flex
within the hub, the load transfer to the hub is
minimized. The 1/rev chordwise load is main-
tained within the flexbeam and not transferred to
the hub. The 2/rev chordwise loads are trans-
ferred to the hub after significant attenuation due
296
D]_ P.OOR QUALITY
0,_ PCGK QJALITZ
to hub shear pad damping and separation of the
first chord reactionless frequency from 2/rev.
3) The trailing edge pitch link attachment
was found to be advantageous over a leading edge
configuration (for a bearingless rotor of the
"pusher" type}.
a) For the required kinematic pitch-
flap coupling of -35 degrees, the trailing edge
pitch link attachment permits a smaller swash-
plate and a compact control system design.
b) The trailing edge pitch link attach-
ment raises the second flap frequency, thus pro-
viding good separation from 3/rev.
c) The nominal pitch link load (com-
pression) for a trailing edge pitch link attachment
is in the same direction as the rotor thrust, thus
reducing considerably the flap shear load in the
flexbeanq, inboard of the pitch shear support.
4) The inclination of the pitch link intro-
duces positive pitch-lag coupling {nose down _ith
blade lag). This coupling adds damping to the
first chord cyclic mode through pitch coupling,
especially at higt_ collective pitch settings.
5) The relative pitch orientation of the flex-
beam chord with respect to the blade chord causes
the cyclic first chord frequency to first increase
and then decrease through the collective pitch
range of the rotor. This ensures minimum
decrease of the cyclic first chord frequency and
prevents coalescence with the first flap frequency.
6) The above means of introducing damping
and of preventing dynamic instabilities involving
the lowly damped I-chord mode, eliminates the
need for introducing structural damping through
elastomeric inserts in the flexbeam.
7) The leading edge balance weight between
station 39 and 51 was introduced to move the blade
dynamic center of gravity forward and eliminate
blade flutter due to structural failure of the
feathering control system.
8) The blade spanwise balance weight is
located at station 9.7 (on top and bottom of pitch
case) rather than at blade tip. Elimination of
tip balance weight increases the cyclic first chord
frequency and avoids coalescence with the first
flap frequency. The balance weights on the top
and bottom surfaces of the pitch case act as
"Chinese" weights, thus reducing feathering
control loads.
I.
7.0 References
Edwards, W.T. and Miao, W., "Bearingless
Tail Rotor Loads and Stability", Boeing-
Vertol Company, prepared for Applied
Technology Laboratory, Research and
Technology Laboratories (AVRADCOM),
Fort r2ustis, VA 23604, USAAMRDL
TR 76-16, November 1977.
Z. Fenaughty, R.R. and Noehren, W.L. ,
"Composite Bearingless Tail Rotor for
UTTAS", Journal of the American Helicopter
Society, July 1977.
3. Cook, C.V., A Review of Tail Rotor Design
and Performance, Vertica, Vol. 2,
pp. 163-181, 1979.
4. Hughes, C.W., "Design and Testing of a
New Generation Tail Rotor _', Bell Helicopter
Textron, presented to the AHS Technical
Council for consideration of the Robert L.
Lichten Award, February 1978.
5. Maloney, P.F. and Porterfield, J.D.,
Elastic Pitch Beam Tail Rotor, Kaman
Aerospace Corporation, USAAMRDL
TR 76-35, U.S. Army Air Mobillty Research
and Development Laboratory, Fort Eustis,
VA 23604, December 1976.
6. Gaffey, T.M. , "The Effect of Positive
Pitch-Flap Coupling (Negative 63) on Rotor
Blade Motion Stability and Flapping",
Journal of American Helicopter Society,
April 1969.
7. Ormiston, R.A. and Hodges, D.H.,
"Linear Flap-Lag Dynamics of Hingeless
Rotor Blades in Hover", Journal of
American ttelicopter Society 17 (2),
April 1972.
8. Head, R.E. and Banerjee, D., "Helicopter
Tail Rotor of the Elastomerically-Mounted
Composite Flexbeam Type", Patent
No. 4,381,902, May 1983.
9. Banerjee, O., "Composite Flexbeam Tail
Rotor for the AH-64 Advanced Attack Heli-
copter Wind Tunnel Test Report", Hughes
Helicopters, Inc., Report No. 150-V-2003,
HHI 82-362, December 1982.
10. Systems Specification for Advanced Attack
Helicopter, AMC-SS-AAH-H10000A.
11. Banerjee, D., "Composite Flexbeam Tail
Rotor for the YAH-64 Advanced Attack
Helicopter, Aeroelasticity and Rotor Blade
Loads Report", Hughes Helicopters, Inc.,
Report No. 150-V-2001, HHI 82-186,
June 1982.
12. YUH-60A - Structural Load Survey,
Sikorsky Aircraft Report No. SER-70406.
13. Huber, H., Frommlet, H., and Buchs, W.,
"Development of a Bearingless Helicopter
Tail Rotor", Sixth European Rotorcraft
and Pouered Lift Aircraft Forum, Paper
No. 16, September 16-18, 1980, Bristol,
England.
297